🚀 Newton-Raphson Method

Fast Convergence Root Finding Algorithm

About Newton-Raphson Method

The Newton-Raphson method is a powerful iterative technique for finding successively better approximations to the roots of a real-valued function. It uses the function's derivative to converge quadratically to the root, making it one of the fastest root-finding algorithms when it converges.

xi+1 = xi - f(xi) / f'(xi)

Requirements: The function must be differentiable, and the derivative should not be zero near the root. A good initial guess is crucial for convergence.

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